Convergence Properties of a Kantorovich Type of Szász Operators Involving Negative Order Genocchi Polynomials

Home Page
About
Submit A Journal
Submit A Conference
Submit Paper/Book
- Submit a Preprint
- Submit a Book
Contact

Gazi University Journal of Science Part A: Engineering and Innovation
Volume:10 Issue:2
Convergence Properties of a Kantorovich Type of Szász Operators Involving Negative Order Genocchi Po...

Convergence Properties of a Kantorovich Type of Szász Operators Involving Negative Order Genocchi Polynomials

Authors : Erkan AĞYÜZ

Pages : 196-205

Doi:10.54287/gujsa.1282992

View : 81 | Download : 35

Publication Date : 2023-06-27

Article Type : Research Paper

Abstract :The goal of this research is to construct a generalization of a Kantorovich type of Szász operators involving negative-order Genocchi polynomials. With the aid of Korovkin’s theorem, modulus of continuity, Lipschitz class, and Peetre’s K-functional the approximation properties and convergence rate of these operators are established. To illustrate how operators converge to a certain function, we present some examples.
Keywords : Generating Functions, KorovkinType Approximation, Modulus of Continuity, Genocchi Polynomials

ORIGINAL ARTICLE URL

* There may have been changes in the journal, article,conference, book, preprint etc. informations. Therefore, it would be appropriate to follow the information on the official page of the source. The information here is shared for informational purposes. IAD is not responsible for incorrect or missing information.

Index of Academic Documents
İzmir Academy Association
CopyRight © 2023-2026